In the table below, you can see the probabilitydistribution of profits, for construction projects,considering three probable scenarios: low profit,medium profit, and high profit. Suppose twoprojects in different cities, each with independentreturn distributions identical to the one shown inthe table, are undertaken. If the combined returnsfrom these two projects amount to at least $6,000,what is the probability that the total returns will be$18,000 or higher?ReturnLow-12000Medium 6000High 18000O a.a. 0.44O b. 0.51O c. 0.37O d. 0.74O e. 0.65Prob0.190.570.24

The probability distribution of returns in three scenarios is shown below:…

Answered: In the table below, you can see the…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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In small town there are three different types of whether conditions: sunny day, rainy day, and windy day. A sunny day never happens two days in a row. If it is a sunny day, it is as likely to have a rainy day or windy day the next day. If it is a windy day or rainy day, it has an even chance of having the same conditions next day. For the other 50%, it is two times more likely to have a bad weather conditions than a sunny day. a) (Calculate without using matrix multiplication, hint: calculate just the needed value or matrix element)? b) What is the probability of having sunny 4 days from now, if today is a rainy day? c) What is the probability of having a rainy day 3 days from now if today is a windy day? d) Obtain the mean first passage time for all states
The frequency of twin births has been increasing in recent years so that in 2022 about 4% of all births were twins. Twins may be either identical or fraternal. The probability of a birth being that of identical twins has remained fairly constant at 0.35%. What proportion of twin births is identical?
How do I solve the problem from the image below?
Oxnard Petro LTD is buying hurrican insurance for its off-coast oil drilling platform. During the next five years, the probability of total loss of only above-water superstructure ($350) is .25, the probability of total loss of the facility ($850) is .25 and the probability of no loss is .50 find the expected loss
An insurer writes a large book of home warranty policies. You are given the following information regarding claims filed by insureds against these policies: (i) A maximum of one claim may be filed per year. The probability of a claim varies by insured, and the claims experience for each insured is independent of every other insured. (ii) (ii) The probability of a claim for each insured remains constant over time. (iv) The overall probability of a claim being filed by a randomly selected insured in a year is 0.10. (v) The variance of the individual insured claim probabilities is 0.01. An insured selected at random is found to have filed 0 claims over the past 10 years. Determine the Bühlmann credibility estimate for the expected number of claims the selected insured will file over the next 5 years. (A) 0.04 (B) 0.08 (C) 0.17 (D) 0.22 (E) 0.25
Dystopia county has three bridges. In the next year, the Elder bridge has a 11% chance of collapse, the Younger bridge has a 3% chance of collapse, and the Ancient bridge has a 17% chance of collapse. What is the probability that exactly one of these bridges will collapse in the next year? (Round your final answer to four decimal places. Do not round intermediate calculations.)
12
Over the weekend, Ashley has to finish her statistics and mathematics assignments. The probability that she will finish the statistics assignment is 0.65, the probability that she will finish the mathematics assignment is 0.70, and the probability that she will finish both assignments is 0.40. What is the probability that Ashley will: (a) not finish the mathematics assignment given that she has finished the statistics assignment. (b) finish the mathematics assignment given that she has not finished the statistics assignment.
An examination consists of two papers , Paper 1 and Paper 2 . The probability of failing in Paper 1 is 0.3 and that in Paper 2 is 0.2 . Given that a student has failed in Paper 2 , the probability of failing in Paper 1 is 0.6 . Then the probability of a student failing in both the papers is equal to
SECTION 11.3: EXPECTED VALUE ONLINE VERSION 1. You play a game in which 30% of the time you will WIN $5 and 70% of the time you will LOSE $3. What is the expected value for this game? Please show your work.
PLEASE SOLVE BOTH PARTS:
The (hypothetical) table below shows the relationship between the number of hours students work at part-time jobs each week and the number of years it takes then to graduate with an undergraduate degree. If a student works more than 5 hours per week, what is the probability that the student graduates in over 6 years?

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